Simulating multi-dimensional flow with coupled one-dimensional flow paths
US-2019042676-A1 · Feb 7, 2019 · US
US10976470B2 · US · B2
| Field | Value |
|---|---|
| Publication number | US-10976470-B2 |
| Application number | US-202017021099-A |
| Country | US |
| Kind code | B2 |
| Filing date | Sep 15, 2020 |
| Priority date | Mar 26, 2020 |
| Publication date | Apr 13, 2021 |
| Grant date | Apr 13, 2021 |
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A simulation method for flow field of multi-stage fracturing on horizontal well in tight oil reservoir is provided. The tight oil reservoir comprises multiple horizontal wells with multi-stage fracturing, and for any horizontal well of the multiple horizontal wells, the method comprises: establishing a seepage mathematical model involving threshold pressure gradient according to reservoir physical property data and production data of the horizontal well, and determining formation pressure distribution of the horizontal well after multi-stage fracturing production according to the seepage mathematical model; determining formation pressure field distribution of the horizontal well after multi-stage fracturing production according to the formation pressure distribution and basing on principle of complex potential superposition; and establishing a criterion for identifying effective producing range of the horizontal well according to the formation pressure field distribution, and determining flow field range of the horizontal well according to the criterion.
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What is claimed is: 1. A simulation method for a flow field of multi-stage fracturing on a horizontal well in a tight oil reservoir comprising multiple horizontal wells with multi-stage fracturing, and for any horizontal well of the multiple horizontal wells, the method comprises: establishing a seepage mathematical model involving threshold pressure gradient according to reservoir physical property data and production data of the horizontal well, and determining formation pressure distribution of the horizontal well after multi-stage fracturing production according to the seepage mathematical model; determining formation pressure field distribution of the horizontal well after multi-stage fracturing production according to the formation pressure distribution and based on principle of complex potential superposition; and establishing a criterion for identifying effective producing range of the horizontal well according to the formation pressure field distribution, and determining the effective producing range of the horizontal well according to the criterion; drilling the horizontal well based on the effective producing range; wherein the method further comprises: taking area of a region that meeting the criterion as production area A of the horizontal well, and determining geological reserves produced by the horizontal well according to the production area A; N=A·h·ϕ·S oi ·ρ os /B o wherein, N is geological reserves; A is production area; h is reservoir thickness; ϕ is porosity; S oi is initial formation oil saturation; ρ os is oil density at surface conditions; and B o is oil volume factor. 2. The method according to claim 1 , wherein before establishing the seepage mathematical model involving threshold pressure gradient, the method further comprises: obtaining the reservoir physical property data and the production data of the horizontal well; the reservoir physical property data comprises formation thickness, porosity, permeability, oil saturation, threshold pressure gradient, formation fluid viscosity and initial formation pressure; and the production data of the horizontal well comprises bottom hole flowing pressure and volume flow rate. 3. The method according to claim 1 , wherein the seepage mathematical model is v = q 2 π r h = k μ ( d p dr - G ) wherein, V is seepage velocity; q is volume flow rate; r is a distance from any point in formation to wellhead; h is formation thickness; k is permeability; μ is formation fluid viscosity; p is formation pressure; and G is threshold pressure gradient. 4. The method according to claim 3 , wherein the formation pressure distribution is ∫ p ( r ) p e d p = q μ 2 π k h · ∫ r r e 1 r d r + G · ( r e - r ) wherein, p e is initial formation pressure; and r e is supply radius. 5. The method according to claim 4 , wherein the formation pressure field distribution is ∫ p ( r ) p e d p = ∑ i = 1 n [ q i μ 2 π k i h . ∫ r i r ei 1 r
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